proof-skeleton-generator

To generate a proof skeleton in Coq, you provide the theorem statement to the generator, which outputs a structured scaffold with tactic placeholders, case analysis, and induction steps. This reduces the time required for formal verification.

Planning proof strategies for Isabelle/HOL involves identifying necessary intermediate lemmas and mapping out forward or backward reasoning. The generator automatically pinpoints these lemmas and creates a structured outline with subgoals to guide your approach.

Yes, you can use tactic placeholders for induction schemes in formal verification. The generator scaffolds proofs by creating case splits and induction steps with placeholders, allowing you to focus on filling in specific proof details rather than structuring the proof.

Yes, the proof skeleton generator supports both Coq and Isabelle/HOL. It creates structured proof outlines, intermediate lemmas, and tactic placeholders tailored to the specific syntax and requirements of these two formal verification proof assistants.

Intermediate lemmas are required when scaffolding proofs for recursive data structures to break down complex properties into manageable subgoals. The generator identifies and pinpoints these necessary lemmas, outlining the induction steps needed to validate the overarching theorem.